Lesson 3 Flashcards

1
Q

The science of correct reasoning.

A

Logic

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2
Q

The drawing of inferences or conclusions
from known or assumed facts

A

Reasoning

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3
Q

Reasoning can either be ________ or ________

A

inductive or deductive

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4
Q

Logic is ___ the study
of __________and
manipulative rhetorical
_______

A

NOT

persuasion

devices

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5
Q

‘successful argument’ does not mean _______
argument

A

Persuasive

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6
Q

the process of reaching a general
conclusion by examining specific examples.

A

Inductive reasoning

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6
Q

Human fallibility and manipulative
rhetoric led people to

A

accept poor reasoning

reject good reasoning

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7
Q

the process of reaching a
conclusion by applying general assumptions, procedures,
or principles.

A

Deductive reasoning

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8
Q

uses patterns to arrive at a
conclusion (conjecture

A

inductive reasoning

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9
Q

uses facts, rules, definitions or
properties to arrive at a conclusion

A

deductive reasoning

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10
Q

In Deductive Reasoning,
TRUE
PREMISE
+
TRUE
PREMISE =

A

TRUE PREMISE

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11
Q

while in Inductive Reasoning,

TRUE
PREMISE
+
TRUE
PREMISE =

A

PROBABLY TRUE
CONCLUSION

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12
Q

________ordered list of numbers.

The numbers separated by commas are called the________

A

Sequence

Terms of sequence

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13
Q

Who invented the pascal triangle

A

Blaise Pascal

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14
Q

Used for identifying large Fibonacci numbers.

Jacques Philippe Marie Binet

A

Binet’s Formula

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15
Q

One of the recent mathematicians who outlined a
strategy for solving problems from virtually any discipline
is

Father of problem-solving

A

George Polya

16
Q

George Polya;s book

A

“How to Solve It”

17
Q

Think of strategies to solve the problem.

A

Devise a plan

17
Q

POLYA’S FOUR - STEP PROBLEM - SOLVING STRATEGY

A
  1. Understand the problem
  2. Devise a plan
  3. Carry out the plan
  4. Review the solution
18
Q

This part of the problem-solving is sometimes (if not
always) neglected

You can state the problem in your own words

A

Understand the problem

19
Q
  • Implementing the strategy chosen (in the second step)
    until the problem is solved.
A

Carry out the plan

20
Q
  • Counter checking if your answers are correct.
A

Review the solution

21
Q

The statement
𝑎 ≡ 𝑏𝑚𝑜𝑑 𝑛 is called a

A

Congruence